Solve Question 16-Q-16 -160- -160- -160-I- -160-find -160-the -160-ratio -160-in -160-which -160-the -160-line -160-segment -160-joining -160-the -160-points -160-1- -160-2- -160-3- -160-and -160-3- -160-4- -160-5- -160-is -160-divided -160-by -160-the -160-XY-plane-II- -160- -160-if -160-A -160-and -160-N -160-are -160-the -160-points -160-3- -160-4-8- -160-and -160-5- -160-6- -160-4- -160-respectively- -160-find -160-the -160-ratio -160-in -160-which -160-YZ- -160-plane -160-divides -160-AB- -160-Also -160-find -160-the -160-co-ordinates -160-of -160-the -160-point -160-of -160-section- nbsp-

Dear student I Suppose #160;the #160;line #160;joining #160;the #160;points #160;P1,2,3 #160;and #160;Q 3,4, 5 #160;is #160;divided #160;b ...

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Section Formula

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Solve Question 16

$Q . 16 (I) f i n d t h e r a t i o i n w h i c h t h e l i n e s e g m e n t j o i n i n g t h e p o i n t s (1, 2, 3) a n d (- 3, 4, - 5) i s d i v i d e d b y t h e X Y - p l a n e . (I I) i f A a n d N a r e t h e p o i n t s (- 3, 4, - 8) a n d (5, - 6, 4) r e s p e c t i v e l y, f i n d t h e r a t i o i n w h i c h Y Z - p l a n e d i v i d e s [A B] . A l s o f i n d t h e c o - o r d i n a t e s o f t h e p o i n t o f s e c t i o n .$

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(2, - 4, - 7)

(- 3, 5, - 8)

X Y

Find the ratio in which the line segment joining the points $(4, 8, 10)$ and $(6, 10, - 8)$ is divided by $Y Z -$ Plane.

A (1, - 4)

B (4, 2)

5 : 2

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